If a = 2x , initially particle is at x = 2m and is moving with `3ms^(-1)`. Then find out v at x=5m

A particle moves in the x-y plane with constant acceleration of 4 "m.s"^(-2) in the direction making an angle of 60^(@) with the x-axis. Initially, the particle is at the origin and its velocity is 5 "m.s"^(-1) along the x-axis. Find the velocity and the position of the particle at t = 5s.

A particle moves in the x-y plane with constant acceleration of 4 ms^-2 in the direction making an angle of 60^@ with, the x-axis. Initially the particle is at the origin and its velocity is 5 ms^-1 along the x-axis. Find the velocity and the position, of the particle at t = 5sec.

Figure shows the graph of velocity versus time for a particle going along x axis. Initially at t = 0, particle is at x = 3m. Find position of particle at t = 2s. (in m)

The acceleration of a particle which is depend on time is given by following function a = 2t + 1 and at time t = 0, x = 1m and ui = 2m/s. Then find out displacement of the particle at t = 3 sec.

A particle A of mass 10//7kg is moving in the positive direction of x-axis. At initial position x=0 , its velocity is 1ms^-1 , then its velocity at x=10m is (use the graph given)

A particle A of mass 10//7kg is moving in the positive direction of x-axis . At initial position x=0 , its velocity is 1ms^-1 , then its velocity at x=10m is (use the graph given)

A particle A of mass 10//7kg is moving in the positive direction of x-axis . At initial position x=0 , its velocity is 1ms^-1 , then its velocity at x=10m is (use the graph given)

Velocity v of a particle moving along x axis as a function of time is given by v = 2t m//s . Initially the particle is to the right of the origin and 2 m away from it. Find the position (distance from origin) of the particle after first 3 s .

A big particle of mass (3+m) kg blasts into 3 pieces , such that a particle of mass 1 kg moves along x - axis , with velocity 2ms^(-1) and a particle of mass 2 kg moves with velocity 1ms^(-1) perpendicular to direction of 1 kg particle . If the third particle moves with velocity sqrt(2) ms ^(-1) , then m is